Geodesic flows on diffeomorphisms of the circle, grassmannians, and the geometry of the periodic KdV equation
Detalles de publicación: Río de Janeiro : IMPA, 1997Descripción: 47 páginasISBN:- fcnm2480
- 516.9I/Sch29 (S.C)
Contenidos:
1.Introduction. 2.Construction of a Holomorphic map from Diff+3/2 (S1)/PSU 1,1 to the Segal-Wilson grassmannian. 3.The projection pr- : W – H – is Hilbert-Schmidt. 4.The Hilbert manifolds structure of Diff+3/2 (S1)/PSU 1,1. 5.Conclusion of the proof of the Embedding of T into the Grassmannian. 6.The curvature computation. 7.Description of the geodesics. 8.Construction of solutions to KdV from the Beltrami equation. 9.Final remarks.
| Tipo de ítem | Biblioteca actual | Signatura topográfica | Estado | Notas | Código de barras | |
|---|---|---|---|---|---|---|
| Sección Consulta | Biblioteca Especializada FCNM Tercer Piso | 516.9I/Sch29 (S.C) (Navegar estantería(Abre debajo)) | Disponible | Interno | FCNMsc3904 |
1.Introduction. 2.Construction of a Holomorphic map from Diff+3/2 (S1)/PSU 1,1 to the Segal-Wilson grassmannian. 3.The projection pr- : W – H – is Hilbert-Schmidt. 4.The Hilbert manifolds structure of Diff+3/2 (S1)/PSU 1,1. 5.Conclusion of the proof of the Embedding of T into the Grassmannian. 6.The curvature computation. 7.Description of the geodesics. 8.Construction of solutions to KdV from the Beltrami equation. 9.Final remarks.
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